Stable and finite Morse index solutions of a nonlinear Schrödinger system

Please use this identifier to cite or link to this item: https://digital.lib.ueh.edu.vn/handle/UEH/61861

Title:	Stable and finite Morse index solutions of a nonlinear Schrödinger system
Author(s):	Le P.
Keywords:	Finite Morse index solutions; Liouville type theorems; Monotonicity formula; Schrödinger system; stable solutions
Abstract:	We prove some Liouville type theorems for stable and finite Morse index solutions of the nonlinear Schrödinger system -Δui+λiui=∑j=1kβij\|ui\|q-1ui\|uj\|q+1inRN,i=1,⋯,k,where N≥ 2 , λ1, ⋯ , λk> 0 , q≥ 1 and the matrix (βij)i,j=1k is symmetric and strictly copositive.
Issue Date:	2021
Publisher:	Birkhauser
Series/Report no.:	Vol. 28
URI:	http://digital.lib.ueh.edu.vn/handle/UEH/61861
DOI:	https://doi.org/10.1007/s00030-021-00701-y
ISSN:	1021-9722
Appears in Collections:	INTERNATIONAL PUBLICATIONS

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